Is it D?Each statement is sufficient...
if you resolve the equation,you have
x^2 + bx +c = x^2 + d^2 + 2xd
Equating the co-efficients....you can conclude that
d^2=c,
2d=b
Using these equations it is possible to find the value of c if b or d is given 8)
So, D
DS Help Needed!!!!
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Source: Beat The GMAT — Data Sufficiency |
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highfive287
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discreet wrote:Is it D?Each statement is sufficient...
if you resolve the equation,you have
x^2 + bx +c = x^2 + d^2 + 2xd
Equating the co-efficients....you can conclude that
d^2=c,
2d=b
Using these equations it is possible to find the value of c if b or d is given 8)
So, D
How can you equate the co-efficients to get d^2 = c???
I think the answer should be C since you can only simplified the equation
as bx + c = 2 xd + d ^ 2 ( after canceling x^2) . You need to know the
value of b and d to determine c
Roopachet, PLEASE stop saying "even I". By saying this, you are implying that 1.) you are retarded and 2.) The question is extremely easy. Yet, the majority of the time you respond, you get the answer incorrect. Therefore, you confirm part 1 of your implication, but your improper implication of part 2 makes people who don't understand the question feel bad.
Anyway, the answer is D because the question states "for all values of X". Therefore, 2d = b ALWAYS and d^2 = c ALWAYS. Each statement alone is sufficient.
Anyway, the answer is D because the question states "for all values of X". Therefore, 2d = b ALWAYS and d^2 = c ALWAYS. Each statement alone is sufficient.
- gabriel
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dude calm down .. No personal remarks on the forum ..beny wrote:Roopachet, PLEASE stop saying "even I". By saying this, you are implying that 1.) you are retarded and 2.) The question is extremely easy. Yet, the majority of the time you respond, you get the answer incorrect. Therefore, you confirm part 1 of your implication, but your improper implication of part 2 makes people who don't understand the question feel bad.
Anyway, the answer is D because the question states "for all values of X". Therefore, 2d = b ALWAYS and d^2 = c ALWAYS. Each statement alone is sufficient.
btw ... even I












